The existence of nonoscillatory solutions to a generalized, nonautonomous, delay logistic equation
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[1] M. Arrigoni,et al. Logistisches wachstum in fluktuierender umwelt , 1985 .
[2] E. M. Wright. Linear difference-differential equations , 1948, Mathematical Proceedings of the Cambridge Philosophical Society.
[3] H. I. Freedman. Deterministic mathematical models in population ecology , 1982 .
[4] G. Rosen,et al. Time delays produced by essential nonlinearity in population growth models. , 1987, Bulletin of mathematical biology.
[5] F. Ayala,et al. Dynamics of single-species population growth: Experimental and statistical analysis , 1981 .
[6] Ying-Hen Hsieh,et al. On the optimal choice of r for a population in a periodic environment , 1979 .
[7] M. Gilpin,et al. Global models of growth and competition. , 1973, Proceedings of the National Academy of Sciences of the United States of America.
[8] E. M. Wright. A non-linear difference-differential equation. , 1946 .
[9] Robert M. May,et al. Time‐Delay Versus Stability in Population Models with Two and Three Trophic Levels , 1973 .
[10] Bernard D. Coleman,et al. Nonautonomous logistic equations as models of the adjustment of populations to environmental change , 1979 .
[11] R. D. Driver,et al. Ordinary and Delay Differential Equations , 1977 .
[12] V. Lakshmikantham,et al. Oscillation Theory of Differential Equations With Deviating Arguments , 1987 .
[13] G.Stephen Jones,et al. The existence of periodic solutions of f′(x) = − αf(x − 1){1 + f(x)} , 1962 .
[14] K. Gopalsamy,et al. Oscillation and nonoscillation in a nonautonomous delay-logistic equation , 1988 .